History of Well-order

Difference (from prior major revision) (author diff)

Changed: 15c15

The well-ordering principle states that every set can be well-ordered.

The well-ordering principle, which is equivalent to the axiom of choice, states that every set can be well-ordered.

	Revision 10 . . August 10, 2001 10:42 pm by AxelBoldt
	Revision 9 . . August 10, 2001 6:38 am by AxelBoldt [axiom of choice needed]
	Revision 8 . . (edit) August 9, 2001 6:56 am by AxelBoldt [merge well-order and well-ordered set]
	Revision 7 . . (edit) August 9, 2001 6:45 am by AxelBoldt
	Revision 6 . . August 9, 2001 6:19 am by AxelBoldt [mention successors and transfinite induction]
	Revision 5 . . August 9, 2001 6:17 am by AxelBoldt [mention successors and transfinite induction]
	Revision 4 . . (edit) August 9, 2001 5:46 am by Zundark
	Revision 3 . . (edit) August 9, 2001 5:35 am by Josh Grosse
	Revision 2 . . (edit) August 9, 2001 5:33 am by (logged).60.221.xxx
	Revision 1 . . August 9, 2001 5:30 am by Zundark